
With the help of [1]}, we obtain
\({I_A} &= {\rho ^{ - b - c - 1}}\exp \!\left( {\frac{a}{d}} \right)\frac{{\Gamma \!\left( \varepsilon \right)}}{{\Gamma \!\left( \alpha \right)\Gamma \!\left( \beta \right)}} \frac{1}{{2\pi i}}\\&\times \int _{{{\cal L}_1}} {\frac{{\Gamma \!\left( {{s_1} + \alpha } \right)\Gamma \!\left( {{s_1} + \beta } \right)\Gamma \!\left( { - {s_1}} \right)}}{{\Gamma \!\left( {{s_1} + \varepsilon } \right)}}} {I_3}{\rm {d}}{s_1},\) 
